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AleksandrR [38]
3 years ago
10

e lottery winner who is going to invest in utility bonds and a savings account using the following data: Assume that her total w

innings are $ 700000, that the utility bonds will pay 3 percent per year, and that the savings account will pay 2 percent per year. How much should she allocate to each investme?
Business
1 answer:
tensa zangetsu [6.8K]3 years ago
3 0

Answer:

How much should she allocate to each investme?

420000 in Bonds and

280000 in Saving Account

Explanation:

x*0.03 = y*0.02

Assuming she has to invest everything

x+y = 700,000

x = 700,000-y

Plug that in to the above

(700000-y)*0.03 = y*0.02

21000 - 0.03y = 0.02y

21000 = 0.05y

y = 420000

x = 700,000-y

x = 700,000-420000= 280000

420000 in Bonds and

280000 in Saving Account

Income saving=280000*2%=5600

Utility bonds=420000*3%= 12600

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The two days Lauren doesn't receive pay would be $150 × 2 = $300
Add on the cost of transportation & lodging: $300 + $250 = $550
Finally, add the cost of the concert ticket: $550 + $50 = $600

The opportunity cost of Lauren's decision to attend the concert is $600.
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Tom sells his father's watch for $100 to sue. he later finds out from his father that the watch was an expensive rolex. tom want
Daniel [21]

The court would rule in sue's favor because courts seldom inquire into the adequacy of consideration.

In contracts, <em>consideration </em>just means the <em>exchange of things of value</em>. There has to be an exchange of things of value for there to be an enforceable contract, and in this case a watch was exchanged for money. It is rare for courts to rule on how much consideration is expected because people are generally free to set their own prices and not sell if the price is too low. That is not for a court to decide (in most cases).

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Markets can:
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Answer:

D

Explanation:

B and C dont make sense A is that you can never run out of things in stock

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Read 2 more answers
The principal-agent problem arises in labor markets because: Group of answer choices compensating wage differences do not pay fo
densk [106]

Answer:

workers may provide less-than-expected work effort.

Explanation:

Principal-agent problem

This is also called Agency problem. It is simply defined as a type of problem of motivating one party that is the agent just to act on behalf of another person which is the principal. This problems arise usually when incentives between the agent and the principal are not perfectly aligned or in tune.

This form of problem is also said to occur when agents example a firm's managers tends to run after their own personal goals rather than the goals of the principals who is the firm's owners.

Agency relationship

This form of relationship is said to occur if there is a set up or an arrangement in where one person's welfare is dependent or based on what another person does.

Agent

This is simply known as an Individual whose services has being employed by a principal so as to help achieve the principal's objective.

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6 0
3 years ago
Suppose the production function in medieval Europe is Y 5 K 0.5L0.5, where K is the amount of land and L is the amount of labor.
Sonbull [250]

Answer:

a) Y = 500

b) Wages: 2.5

   Rental price: 2.5

   

c) labor Share of output: 0.370511713 = 37.05%

Explanation:

Y = 4K^{0.5} \times L^{0.5}

if K = 100 and L = 100

Y = 5(100)^{0.5} \times (100)^{0.5}

Y = 50 \times 10

Y = 500

wages: marginal product of labor = value of an extra unit of labor

dY/dL (slope of the income function considering K constant while L variable)

ax^b = bax^{b-1}

Y = 5K^{0.5} \times L^{0.5}

Y' = 5K^{0.5} \times 0.5 L^{-0.5}

Y' = 2.5K^{0.5} \times L^{-0.5}

Y' = 2.5(\frac{K}{L})^{0.5}

With K = 100 and L = 100

Y' = 2.5(\frac{(100)}{(100)})^{0.5}

Y' = 2.5

rental: marginal product of land = value of an extra unit of land

dY/dK (slope of the income function considering K variable while L constant)

Y = 5K^{0.5} \times L^{0.5}

Y' = 2.5K^{-0.5} \times L^{0.5}

Y' = 2.5(\frac{L}{K})^{0.5}

L = 100 K = 100

Y' = 2.5(\frac{100}{100})^{0.5}

Y' = 2.5

c) we use logarithmic properties:

Y = 50 \times 10

log500 = log(50 \times 10)

log500 = log50 + log10

50 was the land while 10 the labor

2.698970004 = 1.698970004 + 1

share of output to labor: 1/2.698970004  = 0.370511713

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